Examples of 'function of y' in a sentence

Meaning of "function of y"

function of y: This phrase likely pertains to the role, purpose, or mathematical relationship involving the variable 'y' in a given equation, formula, or system. It is commonly used in mathematical or scientific contexts to describe the dependence of one quantity on another

How to use "function of y" in a sentence

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function of y
And this would actually give us a function of y.
So our radius as a function of y is this thing right over here.
And then there could be some function of y here.
It is a function of y on the projection.
So we have to try to write it as a function of y divided by x.
Is a function of y alone.
Because we were able to write it as a function of y divided by x.
The result is a function of y { \ displaystyle y } and therefore its integral can be considered.
Because there could have been some function of y here.
Note that is a function of y only.
So we will make the value under the curve as a function of y.
Is a pure function of y.
And if you do need to express x as a function of y.
We could even say that x as a function of y is equal to y squared plus 3.
Here we have y as a function of x, here we have x as a function of y.

See also

Therefore it is a function of y only.
So the way they have written it, x is being represented as a mathematical function of y.
You could assume it 's just a function of y and try to solve it.
And then the z component, we already said z can be expressed as a function of y.
So, this is a function of y only.
So there is really no y, the extra function of y.
Where h is an arbitrary function of y only.
Fair enough. And this would actually give us a function of y.
It will be assumed that a piecewise constant function of y describes this delay.
I will do it in the same color -- this is equal to f inverse as a function of y.
This ended up being a function of y.
The equation is linear since the left-hand side is a linear function of y and y.
It will be assumed that there is a piecewise constant function of y for describing this gain.
And then we get psi is equal to x squared plus 3x, plus some function of y.
No, it would be a function of y.
Well, let us write it as a function of y.
Remember, we want this is a function of y.
So instead of a plus c here, it could have been a whole function of y that we lost.
So you are probably wondering what did I mean by a function of y over x?
Plus y over x . So you are probably wondering what did I mean by a function of y over x?
That 's the same thing as the identity function of Y.
If I can rewrite it algebraically, so it 's a function of y divided by x.

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